Computer system and method

Abstract

A computer system implementing at least one neural network (1), a method for operating a computer system and a computer program for configuring such a computer system or for carrying out such a method in which at least a subset of synapses (3) of artificial neurons (2) of the at least one neural network (1) is defined as entangled synapses (3) the weight factors (w) of which are updated at the same time during a computational step on the basis of correlated random components and in which weight factors (w) of unentangled synapses (3) are updated individually on basis of uncorrelated random components.

Description

TECHNICAL FIELD[0001]The present invention relates to the field of computer systems utilising artificial neural networks, more generally to a computer system having the features of the preamble of claim 1, a computer-implemented method having the features of the preamble of claim 8 and a computer program having the features of claim 14.BACKGROUND[0002]Artificial neural networks are structures which have a plurality of networked artificial neurons. In general, artificial neural networks are implemented on computer systems wherein the structure of the artificial neurons and the connections between the artificial neurons are simulated computationally. Artificial neural networks are most often based on networking many McCulloch-Pitts-Neurons or slight deviations thereof. As a general principle other artificial neurons can be used such as, e.g., the High-Order-Neuron.[0003]Usually each single neuron of a neural network generates a single output value from a plurality of input signals (wh...

AI Technical Summary

Benefits of technology

[0013]It is an object of this invention to at least alleviate or eliminate the above-mentioned problems in connection with implementation, training and use of artificial neural networks.

Problems solved by technology

As a rule, training leads to high-dimensional, non-linear optimisation problems.

In practice, the fundamental difficulty in solving these problems is often the uncertainty whether the global optimum or only a local optimum has been found.

Although a multitude of relatively fast converging local optimisation methods has been developed in mathematics (by way of example Quasi-Newton-Methods: BFGS, DFP, and so on) they often do not find optimal solutions.

Possibly, a time-consuming approximation to the global solution can be reached by multiple repetition of the optimisation with ever new starting values.

This process can be very difficult as one must prevent the neural network from learning characteristics of the patterns which, although there is some correlation with the result in the training set, cannot be used for a decision in other situations.

When applying a heuristic approach for specification of the neural network, artificial neural networks tend to simply learn the training data by heart due to overfitting.

When this happens the neural networks can no longer generalise to new data.

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